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The CAT 2025 formulae sheet is an essential resource for aspirants aiming to score well in the Quantitative Aptitude section. It compiles key formulas from topics like Arithmetic, Algebra, Geometry, Trigonometry, and Number systems. This CAT 2025 formula sheet is perfect for quick revision, improving speed, and sharpening accuracy. Regular practice using the Quant formula sheet for the exam can help boost CAT mock test performance and exam-day confidence.
The CAT 2025 Quantitative Aptitude section is one of the most challenging sections of the MBA entrance exam. This is mainly due to the high difficulty level and tricky questions that are asked in it. However, candidates can master these topics from CAT 2025 Syllabus with the help of the CAT 2025 Formula Sheet.
Practising these formulas regularly helps to improve your speed in calculations and gain an edge over other candidates. Whether you are just starting to prepare for the CAT 2025 or getting ready for the final exam. It is important to make these quantitative formulas a key part of your study plan.
The CAT Formula Sheet is a strategic tool designed to help aspirants quickly revise and recall essential formulas across key topics like Arithmetic, Algebra, Geometry, and Trigonometry. It enhances exam preparation by offering structured, topic-wise Quantitative Aptitude formulas that improve problem-solving efficiency and accuracy during the CAT exam.
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1. Topic-Wise Segregation for Focused Preparation
The CAT formula sheet is systematically divided into core Quantitative Aptitude topics such as Arithmetic, Algebra, Geometry, Trigonometry, and Number System. This organised structure helps aspirants target specific areas during revision.
2. Comprehensive and Exam-Relevant Formulas
It includes all important formulas for CAT that are frequently tested in past exams. Only high-utility formulas that directly aid in solving Quant questions are included. It helps students avoid distractions and concentrate on formulas with the highest exam relevance and scoring potential.
3. High-Visibility Layout for Quick Recall
Designed with readability in mind, the sheet uses bold headings, colour-coded sections, and concise formats to make it visually appealing and easy to scan. This makes it highly effective for last-minute CAT 2025 revision, especially when time is limited and quick recall is essential.
4. Quick Revision-Friendly Format
Ideal for daily practice and mock test preparation, the formula sheet allows aspirants to revise all crucial formulas quickly. It is vital for mastering speed-based problem-solving techniques required for the CAT Quantitative Aptitude section.
5. Updated According to the Latest CAT Exam Pattern
The formula sheet is regularly updated based on the latest trends, question formats, and difficulty levels observed in recent CAT exams. This ensures that aspirants are not only revising the right formulas but also staying aligned with the current CAT exam syllabus.
Mastering important geometry formulas is crucial for cracking the CAT exam, as geometry is a key topic in the Quantitative Aptitude section. The following section covers all essential CAT geometry formulas, including areas, polygons, angles, and properties of triangles and circles to help you solve problems quickly and accurately.
Topic | Formula |
Area of Triangle | 12×Base×Height |
Heron's Formula | A=s(s−a)(s−b)(s−c), where s=a+b+c2 |
Pythagoras Theorem | a2+b2=c2 (For right-angled triangle) |
Equilateral Triangle Area | 34a2 |
Circumference | 2πr |
Area of Circle | 2πr2 |
Length of Arc | θ360×2πr |
Area of Sector | θ360×πr2 |
Area of Rectangle | Length×Breadth |
Perimeter of Rectangle | 2×(L+B) |
Area of Square | a2 |
Perimeter of Square | 4a |
Area of Parallelogram | Base×Height |
Area of a Rhombus | 12×d1×d2 |
Sum of Interior Angles | (n−2)×180∘ |
Each Interior Angle (Regular Polygon) | (n−2)×180n |
Each Exterior Angle (Regular Polygon) | 360n |
Surface Area of Sphere | 4πr2 |
Volume of Sphere | 43πr3 |
Surface Area of Cylinder | 2πr(h+r) |
Volume of Cylinder | πr2h |
Surface Area of Cone | πr(l+r) |
Volume of Cone | 13πr2h |
Trigonometry plays a vital role in the CAT Quantitative Aptitude section, making it essential to learn and memorise key formulas. This comprehensive list of important CAT trigonometry formulas helps aspirants solve complex problems with speed, accuracy, and confidence during the exam.
These are defined in relation to a right-angled triangle:
sinθ=Opposite sideHypotenuse
cosθ=Adjacent sideHypotenuse
tanθ=Opposite sideAdjacent side
cscθ=HypotenuseOpposite side
secθ=HypotenuseAdjacent side
cotθ=Adjacent sideOpposite side
sin2θ+cos2θ=1
1+tan2θ=sec2θ
1+cot2θ=csc2θ
sin(−θ)=−sinθ
cos(−θ)=cosθ
tan(−θ)=−tanθ
csc(−θ)=−cscθ
sec(−θ)=secθ
cot(−θ)=−cotθ
sin(A+B)=sinAcosB+cosAsinB
sin(A−B)=sinAcosB−cosAsinB
cos(A+B)=cosAcosB−sinAsinB
cos(A−B)=cosAcosB+sinAsinB
tan(A+B)=tanA+tanB1−tanAtanB
tan(A−B)=tanA−tanB1+tanAtanB
Quantitative Aptitude formulas form the foundation of the Quantitative Aptitude section in the CAT 2025 exam. Here are some important CAT 2025 quant section-wise formulae for CAT 2025 preparation:
The Arithmetic section is the most important section in the Quantitative Aptitude Section, which is also useful to solve the Data Interpretation problems. Following are some 50+ Important Formulas for CAT Preparation of this section which are given in this CAT Formula Sheet:
Following are some Important CAT Formulas of percentage:
X is what percentage of Y=XY×100
X is what percentage more/less than Y=|X−Y|Y×100
If X is a
If X is a
Following are some formulas which can be used as CAT Quant Formulae:
Concept | Formula |
Successive percentage change | Overall |
Changes in A when B and C are altered | Overall |
Price increase followed by a decrease | Overall |
Following are some Important CAT Formulas of this topic:
Concept | Formula/Explanation |
Selling Price and Profit | S.P.=C.P.+Profit |
Selling Price and Loss | S.P.=C.P.−Loss |
Profit or Loss Percentage | Profit or Loss |
Discount Percentage | Discount |
Selling Price with Profit or Loss | S.P.=C.P.×(100+Profit100)orC.P.×(100−Loss100) |
Cheat Sheet for the preparation and exam point of view:
Concept | Formula/Explanation |
Profit or Loss with Markup and Discount | Overall profit or loss |
Following are some basic and Important Formulas for CAT 2025 related to Simple Interest and Compound Interest:
Concept | Formula/Explanation |
Simple Interest | For Principal (P) Rate of Interest (R) Time (T) S.I.=P×R×T100 |
Compound Interest (annually) | Amount=P×(1+R100)n(where n=Time in years) |
Compound Interest (half-yearly) | Amount=P×(1+R2×100)2T |
Total Amount | Amount=P+Interest |
Following are some formulas which can be used as CAT Quant Formula Cheat Sheet for the preparation and exam point of view:
Concept | Formula/Explanation |
Doubling Time with Compound Interest | Time to double=72R years(where R=annual interest rate) |
Example | If P=2000 and R=8 |
Difference Between C.I. and S.I. (2 years) | C.I.−S.I.=P×(R100)2 |
Difference Between C.I. and S.I. (3 years) | C.I.−S.I.=P×(R100)2×(3+R100) |
Following are some basic and Important Formulas for CAT 2025 related to Time, Speed and Distance:
Concept | Formula/Explanation |
Distance | Distance (D)=Speed (S)×Time (T) |
Average Speed | Average Speed=Total DistanceTotal Time |
Concept | Formula/Explanation |
Time for a train to cross a pole/person | Time=ls Where:
|
Time for a train to cross a platform/tunnel | Time=l+ds Where:
|
Time for trains to cross each other (same direction) | Time=l1+l2|s1−s2| Where:
|
Time for trains to cross each other (opposite direction) | Time=l1+l2s1+s2 Where:
|
Concept | Formula/Explanation |
Speed of Boat in Still Water | x kmph |
Speed of Stream/Water/Current | y kmph |
Travelling Time | t hr |
Distance (Downstream: same direction) | D = (x + y) × t km |
Distance (Upstream: opposite direction) | D = (x - y) × t km |
Concept | Formula/Explanation |
Speed of Hour Hand | 0.5° per minute |
Round covered by Hour Hand | 1 round = 360° in 12 hours or 720 minutes |
Speed of Minute Hand | 6° per minute |
Round covered by Minute Hand | 1 round = 360° in 1 hour or 60 minutes |
Angle between Hour and Minute Hands | θ = |112M-30H| |
Following are some Quantitative Aptitude Formulas which can be used as a CAT Quant Formula Cheat Sheet for the preparation and exam point of view:
If the distance covered in each stage of the journey is the same, but speeds are different, then the average speed is the harmonic mean of the different speeds.
Ex: If distance between point A to B and B to C are same and are covered with the speed of s1 and s2 respectively. Then-
Average Speed=2S1S2S1+S2
If the time taken in each stage of journey is same, but speeds are different then, the average speed is the average of the different speeds.
Ex: If time taken between points A to B and B to C is same and these distances are covered with the speed of s1 and s2 respectively. Then-
Average Speed=S1+S22
If two people start running on a circular track of length D km in the same direction from the same point with speeds a & b kmph, then-
(i) Time taken in first meeting=D|a−b| hr
(ii) Time taken to meet again at the starting point=LCM(Da,Db)
(iii) Number of distinct meeting points=|x−y|
{x & y are the simplified ratio of speeds, Ex: If speeds a & b are 12 kmph & 9 kmph
respectively, then- x: y = 12: 8 = 3: 2; So, x = 3 & y =2}
If two people start running on a circular track of length D km in the opposite direction from the same point with speeds a & b kmph, then-
(i) Time taken in first meeting = D|a+b| hr.
(ii) Time taken to meet again at the starting point = LCM (Da ,Db) hr.
(iii) No. of Distinct meeting Points = |x + y|
{x & y are the simplified ratio of speeds}
If a person P starts from A and heads towards B and another person Q starts from B and heads towards A and they meet after a time 't' then, t=(x.y)
[where x = time taken (after meeting) by P to reach B and y = time taken (after meeting) by Q to reach A]
If the speed of the boat downstream is u kmph and the speed of the boat upstream is v kmph, then-
Speed of the boat in still water=u+v2 kmph
Rate of stream=u−v2 kmph
The Geometry section is the lengthiest section in the Quantitative Aptitude Section which has lots of properties and formulas. Following are 50+ Important Formulas for CAT Preparation of this section which are given in this CAT Formula Sheet:
Properties of Triangles:
The sum of all interior angles in a triangle is 180° and Exterior angles is 360°.
The sum of any two sides is always greater than the third one and the difference of any two sides is less than the third one.
Let a,b,c are the sides of triangles, then
|b-c| < a < b + c
In a Scalene Triangle the greatest side is always greater than the one-third of perimeter and less than half of the perimeter.
Let a,b,c are the sides of triangles and a is the greatest side of the triangle. The perimeter of the triangle is P.
P/3 < a < P/2
Ex: In a scalene triangle ABC, the perimeter of the triangle is 24 cm and all sides are integers.
Sol: Let a,b,c are sides of a triangle, and a is the greatest side.
24/3<a<24/2
8<a<12
So, all possible values are 9,10,11 cm.
Let a,b,c are sides of a triangle, and a is the greatest side.
If a2<b2+c2
Then triangle is an acute angled triangle
If a2=b2+c2
Then triangle is a Right-angled triangle= Pythagoras theorem
If a2>b2+c2
Then triangle is an Obtuse angled triangle
(Here D is the midpoint of the AC side or AD = DC).
Length of the Median-
BD=122(AB2+BC2)−AC2
3 (Sum of squares of sides) = 4 (Sum of squares of medians)
3(a2+b2+c2)=4(Ma2+Mb2+Mc2)
{Where a,b,c are sides of triangle and Ma, Mb, Mc are medians of the triangle}
In a right-angle triangle, Median of Hypotenuse= Hypotenuse/2
CD=AB2
If all the medians are drawn in the triangle, then the 6 small triangles are generated in the triangle, which are equal in the Area.
Area of Triangle:
Heron’s Formula
If all sides of a triangle are given. Let a,b,c are sides of triangle-
Area=s(s−a)(s−b)(s−c)where s=a+b+c2 where s is the semiperimeter.
If two sides and one included angle is given-
Area = ½ x Product of given sides x Sin(given included angle)
Area=12×a×b×sinC
{ex: sides a, b are given and included angle C is given}
If a side and its respective Altitude (perpendicular drawn on a side from the opposite vertex) is given, then-
Area of the triangle = ½ x Base x Height (Altitude)
Area of an equilateral triangle=34a2
Height (Altitude) of an equilateral triangle=32a
Area of a triangle=r×s(where r is inradius and s is semi-perimeter)
Area of a triangle=abc4R(where a, b, c are sides and R is circumradius)
Trapezium | Area = ½ x (Sum of Parallel Sides) x Height (perpendicular distance between parallel sides) = ½ x (AB + CD) X H |
Parallelogram |
|
Rhombus |
Where:
|
Rectangle |
|
Square |
|
Cyclic Quadrilateral |
|
Circumference of a circle=2πr
Area of a circle=πr2
Semi-circle
Circumference of a semi-circle=πr
Perimeter of a semi-circle=πr+2r
Area of a semi-circle=πr22
Sector & Segment of circle
{OAXC is called the sector of the circle & AXC is called the segment}
Length of arc AXC=θ360×2πr(where r is the radius)
Area of sector OAXC=θ360×πr2
2×Area of sector=Length of arc×Radius
Area of segment AXC=Area of sector OAXC−Area of △OAC
A=θ360πr2−12r2sinθ
Where:
θ is the angle subtended at the center (in degrees)
r is the radius of the circle
PQ & RS are the direct common tangents of the circle, which are equal in length. Length of direct common tangent (L)-
L2=d2–(r1−r2)2
{d = distance between centers of circle, r1,r2 are radius of circle}
PQ & RS are the transverse common tangents of the circle, which are equal in length. Length of transverse common tangent (L)-
L2=d2−(r1+r2)2
Where:
L is the length of the direct common tangent,
d is the distance between the centers of the two circles,
r1 and r2 are the radii of the two circles.
Cube {a- side of cube} |
Where:
|
Cuboid {l-length, b-breadth, h-height} |
Where:
|
Cylinder {r-radius of circular base, h-height} |
Where:
|
Cone {r-radius of circular base, h-height, l- slant height} |
Where:
|
Sphere {r-radius} |
Where:
|
Hemi-sphere {r-radius} |
Where:
|
The Algebra section is a critical part of the Quantitative Aptitude section in the CAT exam. Below are over 50 important formulas for CAT preparation in this section, which are provided in this comprehensive CAT Formula Sheet:
1. Quadratic Equations
General Quadratic equation will be in the form of ??2+??+?=0
Values of ‘x’ which satisfies the equation are called roots of the equation. To find the roots the Shreedhara Acharya's Formula is used.
Roots of the equation,
x=−b±b2−4ac2a
Sum of the roots=−ba
Product of the roots=ca
Difference of the roots=Dawhere D=b2−4ac
If D>0, then the roots of the equation are real and distinct.
i. If D is perfect square, then roots will be rational; ex: x = 1,6
ii. If D is non-perfect square, then roots will be irrational or conjugate surds
ex: x=3−5,3+5
If D=0, then the roots of the equation are real and equal.
If D<0, then the roots of the equation are imaginary and distinct.
y=ax2+bx+cwhere a>0
For y=ax2+bx+c, if a>0, the minimum value occurs at x=−b2a and is given by:
y=−D4a(Minimum value)
For y=ax2+bx+c, if a<0, the maximum value occurs at x=−b2a and is given by:
y=−D4a(Maximum value)
Where D=b2−4ac is the discriminant.
If the roots of the quadratic equation are a and b, then the quadratic equation is:
x2−Sx+P=0where S=a+b and P=ab
That is:
x2−(a+b)x+ab=0
In this chapter there are three types of progression, which are-
Arithmetic Progression
Geometric Progression
Harmonic Progression
Arithmetic Progression (A.P.)
If a is the first term and d is the common difference then the Arithmetic Progression (A.P.). can be written as-
a, a+d, a+2d, a+3d, …
Where:
a = first term
d = common difference
Nth term of the A.P. –
Tn=a+(n−1).d
Here n is the no. of terms
Sum of the n terms of the A.P. (Sn) = Average of all the terms x no. of terms(n)
Average of the terms can be found out easily
If no. of terms is odd then the middle term will be the average
Ex: 2,5,8,11,14 are the terms of the A.P. then middle term 8 is the average
So, the sum = avg. x n = 8 x 5 = 40
If no. of terms is even then the average of middle terms will be the average of the A.P.
Sn=n2[2a+(n−1)d]
Sn=n2(a+l)(where a=first term, l=last term, n=number of terms)
n=l−ad+1(number of terms in A.P.)
Geometric Progression (G.P.)
If a is the first term and r is the common ratio then the Geometric Progression (G.P.) can be written as-
a,a.r,a.r2,a.r3,…
Nth term of the G.P. –
Tn=a.rn−1 where n is the no. of terms
Sum
S∞=a1−rif |r|<1
If r<1:
Sn=a⋅1−rn1−r
If r>1:
Sn=a⋅rn−1r−1
Where:
a = first term
r = common ratio
n = number of terms
Sum of infinite terms of the G.P.-
S∞=a1−rif |r|<1
Where:
a = first term
r = common ratio
|r|<1 ensures the series converges.
If there are odd no. of terms in a G.P., then the product of all terms are equal to the nth power of the middle term.
e.g. 2,6,18,54,162 are the terms of a G.P.
Then the products of all the terms = 185
Harmonic Progression (H.P.)
If a,b,c are in A.P., then 1a,1b,1c are in Harmonic Progression (H.P.).
n-th term of the H.P.=1n-th term of the corresponding A.P.
Sum of first n natural numbers:
1+2+3+⋯+n=n(n+1)2
Sum of squares of first n natural numbers:
12+22+32+⋯+n2=n(n+1)(2n+1)6
Sum of cubes of first n natural numbers:
13+23+33+⋯+n3=(n(n+1)2)2
Sum of first n natural odd numbers:
1+3+5+⋯+(2n−1)=n2
Sum of squares of first n even numbers:
22+42+62+⋯+(2n)2=2n(n+1)(2n+1)3
Sum of squares of first n odd numbers:
12+32+52+⋯+(2n−1)2=n(2n+1)(2n−1)3
Product Rule:
am⋅an=am+n
Quotient Rule:
aman=am−n
Power of a Power:
(am)n=amn
Power of a Product:
(ab)n=an⋅bn
Power of a Quotient:
(ab)n=anbn
Negative Exponent:
a−n=1an
∏n=1∞a=limn→∞an
Definition of Logarithm:
logba=x⟺bx=a
Log of 1:
logb1=0(for any base b>0, b≠1)
Log of the base itself:
logbb=1
Log of a product:
logb(mn)=logbm+logbn
Log of a quotient:
logb(mn)=logbm−logbn
Log of a power:
logb(mn)=n⋅logbm
Change of base formula:
logba=logkalogkb(commonly with base 10 or e)
Base switch rule:
logab=1logba
CAT 2025 Formulae is crucial for MBA exam preparation as it compiles essential mathematical formulas and concepts, streamlining study efforts and enhancing exam readiness. This resource not only aids in quick recall but also fosters a deeper understanding of quantitative topics.
A consolidated formula PDF for CAT allows for focused study sessions. It also reduces the time spent searching for formulas across various resources.
Regular use of the CAT formula PDF helps in developing quick problem-solving techniques. This is essential for tackling the time constraints of the CAT exam.
A CAT formula sheet helps candidates to do quick revisions before the examination.
Familiarity with formulas leads to fewer mistakes during the exam. This boosts both confidence and accuracy before the examination.
Understanding which formulas are most relevant helps candidates prioritise questions. This leads to a more strategic approach and helps in maximising their scores.
A CAT 2025 formula sheet is an advanced tool for precision-driven preparation, enabling strategic revision and targeted practice. Read on to know about the ways in which you can use the CAT 2025 formula PDF for the examination.
Dedicate specific time slots each day to review and recite formulas. This reinforces memory retention and ensures familiarity with key concepts.
Pair each formula with example problems to understand its application. This enhances comprehension and enables quicker recall during the exam.
Use the formula sheet while attempting the CAT 2025 mock tests. This allows for real-time application and helps to identify areas needing further practice.
Create visual aids or mind maps from the formula sheet to connect related concepts, facilitating deeper understanding and quicker retrieval during problem-solving.
Refine the formula sheet regularly by adding new insights, shortcuts, or variations encountered during practice.
Preparing for CAT Quantitative Aptitude requires strong conceptual clarity and rigorous practice. Choosing the best books for CAT Quantitative Aptitude preparation ensures you focus on the right topics, difficulty level, and exam pattern. Below are some top-recommended books to help you get started:
Book Name | Author | Description |
Quantitative Aptitude for CAT | Arun Sharma | Covers all QA topics with varying difficulty levels, ideal for structured practice. |
Quantitative Aptitude for Competitive Examinations | R.S. Aggarwal | Great for building fundamentals, especially useful for beginners. |
How to Prepare for Quantitative Aptitude for CAT | Nishit K. Sinha | Concept-focused with detailed explanations and CAT-level practice questions. |
Quantum CAT | Sarvesh K. Verma | Offers advanced-level practice and multiple approaches for solving questions. |
NCERT Mathematics (Class 6–10) | NCERT | Essential for strengthening basic maths concepts before moving to higher levels. |
Whether you're reviewing concepts or tackling practice problems, having a CAT formulas cheat sheet at your fingertips provides immediate access to vital quantitative formulas. This resource is essential for streamlining your preparation, as it gathers all necessary CAT 2025 quant formulae, enhancing both efficiency and effectiveness.
Careers360 has developed a comprehensive ebook featuring the top 100 facts. It helps candidate by boosting their preparation for the CAT 2025 quantitative aptitude section. It also contains essential formulas relevant to the CAT QA section. Candidates can download and study this ebook for effective CAT Quantitative Aptitude 2025 exam preparation.
Title | Link |
100 Quant Facts Every CAT Aspirant Must Know |
The CAT Quantitative Aptitude Syllabus is one of the most crucial resources that candidates must keep handy before commencing their preparations. The CAT Syllabus 2025 consists of topics that are asked during the examination. Refer to the table below to get the updated CAT 2025 Quantitative Aptitude syllabus.
Arithmetic | 1. Percentage (Basics and related questions) 2. Ratios (Basics and related concepts i.e.Proportions and Variations ) 3. Averages (Basics and related concepts i.e. Mixture and Alligation ) 5. Simple Interest and Compound Interest 6. Time, Speed and Distance (Questions related to Trains and Stream etc.) 7. Time & Work |
Number System | 1. Numbers and their classification i.e. Prime numbers, rational numbers, fractions, integers etc. 3. Factorisation of Numbers 4. LCM & HCF related questions |
Geometry | 2. Triangles (area, similarity, congruency etc.) 3. Circles 4. Quadrilaterals (Rectangle, square, trapezium) 5. Mensuration (Area and volume of 2D and 3D figures) 6. Trigonometry 7. Co-ordinate Geometry |
Algebra | 1. Advance Linear Equations 2. Quadratic Equations, Inequalities & Modulus 3. Progression & Series (Arithmetic Progression, Geometric Progression, Harmonic Progression and Relation Between AM, GM and HM) 5. Logarithm |
Miscellaneous | 2. Probability |
For CAT preparation 2025, candidates must start their preparation with proper analysis and understanding of the CAT exam pattern and syllabus. They should devise the CAT study plan and focus on important topics to cover them within the stipulated time.
CAT preparation requires a significant amount of time to prepare. However, candidates can prepare the CAT exam syllabus within 1 month if the right strategy and determination are executed.
CAT Probability or Chance: Probability is a quantitative measure of the likelihood of a particular event occurring. $PE=n(E)/n(S)$, where n(E) = number of favorable events; n(S) = sample space.
Important percentage formulas for CAT exam are:
Use flashcards, practice problems, and regular revision to reinforce memory and understanding of key formulas.
With a CAT rank of 5419, your percentile is around 95 to 97. This means you may not get into the top IIMs like Ahmedabad, Bangalore, or Calcutta, because they usually take students above 98 or 99 percentile. But you still have good chances at newer IIMs and other top MBA colleges.
You can get admission into IIMs like Amritsar, Raipur, Jammu, Udaipur, and Bodh Gaya. These IIMs accept students with lower percentiles, usually between 90 and 94.
Apart from IIMs, you can also get colleges like MDI Gurugram, IMI Delhi, Great Lakes Chennai, and maybe even FMS Delhi or JBIMS Mumbai depending on your category and performance in interview rounds.
You should now start preparing for the interview, group discussions, and written tests that most colleges will conduct after shortlisting you based on your CAT rank.
Here are websites you can check for cut-off and admission details:
https://www.imsindia.com/blog/cat-cutoff/
Hello Sahitya
For FMS Delhi, your percentile should be 99%+ and it should be 99.5%+ to be on the safer side.
Now coming to the academics:
1. 10th marks: 75%+ are given 10 out of 10
2. 12th marks: 75%+ are given 10 out of 10
3. Graduation marks: FMS doesn't considers graduation marks for screening.
So if you have 75%+ in both 10th and 12th, you will get full marks in academic score.
To know more about FMS: FMS
Hope this answer helps! Thank You!!!
Hello Ayush
This is definitely a myth that with 0 work-ex you can't get IIM ABC because freshers still get into them although the competition is brutal but if you have good academics (9/9/9) and a good CAT (99.5%+), you have a chance.
These are some other good colleges except IIM ABC which you can aim for:
TIER 1:
Tier 2:
To know more about CAT: CAT by Careers360
Hope this answer helps! Thank You!!!
Hello Aspirant,
With an AIR (All India Rank) of 1,60,000 in NEET and in the OC (Open Category) there is a very slim chance of getting an MBBS seat in a government medical college, especially in General Category seats through All India Quota (AIQ), but here are some options:
You can also participate in state counselling rounds, as sometimes, seats remain vacant/unfilled, including mop-up rounds.
Hello aspirant,
The question papers for CAT MGU University can be found on their official website, or you can also visit careers360 website for the same.
The link of which, I am attaching here,
https://university.careers360.com/articles/mgu-cat-2025
Regards
A career as Marketing Director is also known as a marketing expert who is responsible for the overall marketing aspect of the company. He or she oversees plans and develops the company's budget. The marketing Director collaborates with the business team to plan and develop the marketing and branding strategies for the company's products or services.
A Business Development Executive identifies and pursues new business opportunities to drive company growth. They generate leads, build client relationships, develop sales strategies, and analyse market trends. Collaborating with internal teams, they aim to meet sales targets. With experience, they can advance to managerial roles, playing a key role in expanding the company’s market presence and revenue.
Content Marketing Specialists are also known as Content Specialists. They are responsible for crafting content, editing and developing it to meet the requirements of digital marketing campaigns. To ensure that the material created is consistent with the overall aims of a digital marketing campaign, content marketing specialists work closely with SEO and digital marketing professionals.
A Sales Manager leads a sales team to meet targets, formulates strategies, analyses performance, and monitors market trends. They typically hold a degree in management or related fields, with an MBA offering added value. The role often demands over 40 hours a week. Strong leadership, planning, and analytical skills are essential for success in this career.
A marketing manager is a person who oversees a company or product marketing. He or she can be in charge of multiple programmes or goods or can be in charge of one product. He or she is enthusiastic, organised, and very diligent in meeting financial constraints. He or she works with other team members to produce advertising campaigns and decides if a new product or service is marketable.
A Marketing manager plans and executes marketing initiatives to create demand for goods and services and increase consumer awareness of them. A marketing manager prevents unauthorised statements and informs the public that the business is doing everything to investigate and fix the line of products. Students can pursue an MBA in Marketing Management courses to become marketing managers.
An SEO Analyst is a web professional who is proficient in the implementation of SEO strategies to target more keywords to improve the reach of the content on search engines. He or she provides support to acquire the goals and success of the client’s campaigns.
Digital marketing is growing, diverse, and is covering a wide variety of career paths. Each job function aids in the development of effective digital marketing strategies and techniques. The aims and objectives of the individuals who opt for a career as a digital marketing executive are similar to those of a marketing professional: to build brand awareness, promote company services or products, and increase conversions. Individuals who opt for a career as Digital Marketing Executives, unlike traditional marketing companies, communicate effectively through suitable technology platforms.
Individuals who opt for a career as a business analyst look at how a company operates. He or she conducts research and analyses data to improve his or her knowledge about the company. This is required so that an individual can suggest the company strategies for improving their operations and processes.
In a business analyst job role a lot of analysis is done, things are learned from past mistakes and the successful strategies are enhanced further. A business analyst goes through real-world data in order to provide the most feasible solutions to an organisation. Students can pursue Business Analytics to become Business Analysts.
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